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- W2891186144 abstract "Let $ sc={T_{s}:sin S} $ be a representation of a semigroup $S$. First, we prove that the mapping $T_{mu}$ introduced by a mean on a subspace of $l^{infty}(S)$ has many properties of the mappings in the representation $ sc$, in Banach spaces. Then we consider a directed graph and then we define a $Q$-$G$-nonexpansive mapping in locally convex spaces and show that $T_{mu}$ is a $Q$-$G$-nonexpansive mapping if $T_{s}$ is a $Q$-$G$-nonexpansive mapping for each $sin S$. Then we define $Q$-$G$-attractive point of $ sc$ and show if a point $a$ is a $Q$-$G$-attractive point of $ sc$ then $a$ is a $Q$-$G$-attractive point of $T_{mu}$." @default.
- W2891186144 created "2018-09-27" @default.
- W2891186144 creator A5078111721 @default.
- W2891186144 date "2017-11-06" @default.
- W2891186144 modified "2023-09-22" @default.
- W2891186144 title "Some properties of the mapping $T_{mu}$ introduced by a representation in Banach and locally convex spaces" @default.
- W2891186144 hasPublicationYear "2017" @default.
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